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Compact diagonal matrices are probably incorrectly represented. The following code demonstrates it by creating a 2x2 identity matrix, and tries to calculate its determinant, which should be 1.0. The code throws an exception that the input matrix is (1x3), non-square.
{-# Language DataKinds #-}
importNumeric.LinearAlgebra.Staticmain::IO()
main =dolet m = diag $ vec2 11print$ det m
produces output:
det of nonsquare (1x3) matrix CallStack (from HasCallStack): error, called at src/Internal/Algorithms.hs:664:21 in hmatrix-0.19.0.0-948a7582e6e481b024f5d19f7e12faf0d1021543381941caf40c72920d1a8233:Internal.Algorithms
GHC: 8.6.3, 8.6.4
hmatrix: 0.19.0.0
tried on Linux x86_64: Debian 9, Fedora 29
The text was updated successfully, but these errors were encountered:
Looking through the source code, I take back that type-level sized compact diagonal matrices are incorrectly represented. It looks like that functions like det are simply not yet implemented for such representation:
detL::KnownNatn=>Sqn->ℝ
detL =LA.det . unwrap
What gets unwrapped is unfortunately a row vector with fill element in the first position, and the non-sized version of det is applied leading to an exception. There are probably more unimplemented functions like det for this representation. I take it, that the Static module is still very experimental..
Compact diagonal matrices are probably incorrectly represented. The following code demonstrates it by creating a 2x2 identity matrix, and tries to calculate its determinant, which should be 1.0. The code throws an exception that the input matrix is (1x3), non-square.
produces output:
det of nonsquare (1x3) matrix CallStack (from HasCallStack): error, called at src/Internal/Algorithms.hs:664:21 in hmatrix-0.19.0.0-948a7582e6e481b024f5d19f7e12faf0d1021543381941caf40c72920d1a8233:Internal.Algorithms
GHC: 8.6.3, 8.6.4
hmatrix: 0.19.0.0
tried on Linux x86_64: Debian 9, Fedora 29
The text was updated successfully, but these errors were encountered: